getCutoffNonNested {simsem} | R Documentation |
Find fit indices cutoff for non-nested model comparison given a priori alpha level
Description
Extract fit indices information from the simulation of two models fitting on the datasets created from both models and getCutoff of fit indices given a priori alpha level
Usage
getCutoffNonNested(dat1Mod1, dat1Mod2, dat2Mod1=NULL, dat2Mod2=NULL,
alpha=.05, usedFit=NULL, onetailed=FALSE, nVal = NULL, pmMCARval = NULL,
pmMARval = NULL, df = 0)
Arguments
dat1Mod1 |
|
dat1Mod2 |
|
dat2Mod1 |
|
dat2Mod2 |
|
alpha |
A priori alpha level |
usedFit |
Vector of names of fit indices that researchers wish to get cutoffs from. The default is to get cutoffs of all fit indices. |
onetailed |
If |
nVal |
The sample size value that researchers wish to find the fit indices cutoffs from. |
pmMCARval |
The percent missing completely at random value that researchers wish to find the fit indices cutoffs from. |
pmMARval |
The percent missing at random value that researchers wish to find the fit indices cutoffs from. |
df |
The degree of freedom used in spline method in predicting the fit indices by the predictors. If |
Value
One- or two-tailed cutoffs of several fit indices with a priori alpha level. The cutoff is based on the fit indices from Model 1 subtracted by the fit indices from Model 2.
Author(s)
Sunthud Pornprasertmanit (psunthud@gmail.com)
See Also
SimResult
for a detail of simResult
getCutoff
for a detail of finding cutoffs for absolute fit
getCutoffNested
for a detail of finding cutoffs for nested model comparison
plotCutoffNonNested
Plot cutoffs for non-nested model comparison
Examples
## Not run:
# Model A: Factor 1 with items 1-3 and Factor 2 with items 4-8
loading.A <- matrix(0, 8, 2)
loading.A[1:3, 1] <- NA
loading.A[4:8, 2] <- NA
LY.A <- bind(loading.A, 0.7)
latent.cor <- matrix(NA, 2, 2)
diag(latent.cor) <- 1
RPS <- binds(latent.cor, "runif(1, 0.7, 0.9)")
RTE <- binds(diag(8))
CFA.Model.A <- model(LY = LY.A, RPS = RPS, RTE = RTE, modelType="CFA")
# Model B: Factor 1 with items 1-4 and Factor 2 with items 5-8
loading.B <- matrix(0, 8, 2)
loading.B[1:4, 1] <- NA
loading.B[5:8, 2] <- NA
LY.B <- bind(loading.B, 0.7)
CFA.Model.B <- model(LY = LY.B, RPS = RPS, RTE = RTE, modelType="CFA")
# The actual number of replications should be greater than 10.
Output.A.A <- sim(10, n=500, model=CFA.Model.A, generate=CFA.Model.A)
Output.A.B <- sim(10, n=500, model=CFA.Model.B, generate=CFA.Model.A)
Output.B.A <- sim(10, n=500, model=CFA.Model.A, generate=CFA.Model.B)
Output.B.B <- sim(10, n=500, model=CFA.Model.B, generate=CFA.Model.B)
# Find the cutoffs from the sampling distribution to reject model A (model 1)
# and to reject model B (model 2)
getCutoffNonNested(Output.A.A, Output.A.B, Output.B.A, Output.B.B)
# Find the cutoffs from the sampling distribution to reject model A (model 1)
getCutoffNonNested(Output.A.A, Output.A.B)
# Find the cutoffs from the sampling distribution to reject model B (model 1)
getCutoffNonNested(Output.B.B, Output.B.A)
## End(Not run)